Shashanka Ubaru, Lior Horesh, et al.
Journal of Biomedical Informatics
We prove that random d-regular Cayley graphs of the symmetric group asymptotically almost surely have girth at least (logd-1 |G|)1/2/2 and that random d-regular Cayley graphs of simple algebraic groups over Fq asymptotically almost surely have girth at least logd-1 |G|/ dim(G). For the symmetric p-groups the girth is between log log|G|and (log|G|)α with α < 1. Several conjectures and open questions are presented. © 2009 Wiley Periodicals, Inc.
Shashanka Ubaru, Lior Horesh, et al.
Journal of Biomedical Informatics
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Microlithography 2000
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